Lattice Boltzmann schemes are a type of discrete algorithm which can
be used to simulate fluid dynamics and more [1]}, [2]}.
Although such a method can be derived as a discretization of the
fully continuous Boltzmann equation, some thermodynamics properties
may be lost in this process. The Entropic lattice Boltzmann method
(ELBM) was invented first in 1998 as a tool for the construction of
single relaxation time lattice Boltzman models which respects a
\(H\) -theorem [3]}, [4]}. For this purpose,
instead of the mirror image with a local equilibrium as the
reflection center, the entropic involution was proposed, which
preserves the entropy value. Later, it was called the
Karlin-Succi involution [5]}.
